Linear PDEs of Constant Coefficients
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Linear PDEs of Constant Coefficients

An Applied Problems & Solutions Approach to Solving Partial Differential Equations

About the Book

Linear PDEs of Constant Coefficients: An Applied Problems & Solutions Approach to Solving Partial Differential Equations serves as a problem solver's guide and reference book for looking up and finding mostly particular general solutions to the many various linear partial differential equations (PDEs) with constant coefficients out there.

This guide includes 1st order linear PDEs that model various mechanical physical systems and 2nd to higher (nth) order linear PDEs using only spacial variables x, y, z (no time t) that model steady state conduction of electric charges or heat transfer and more, for example. These second and higher order PDEs are elliptic. And, throughout, this book takes a Definition, then Examples approach.

So, if you are a mechanical or an electrical engineer, physicist, other scientist, applied and industrial mathematician, then you will find this reference useful and worthwhile in quickly and effectively solving linear PDEs in their daily work or research.

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About the Author

Steve Anglin, ScM, PhD(hc)
Steve Anglin, ScM, PhD(hc)

Steve Anglin, Sc.M, Ph.D. (h.c.) is an applied mathematician, a member in The Society of Industrial and Applied Mathematics, and a former visiting lecturer at Case Western Reserve University and Saint Leo University. Steve received his Master of Science (Sc.M.) in Applied Mathematics from Brown University of The Ivy League.

Table of Contents

1. Introduction 5, 2. 1st Order Linear PDEs 6, 3. 2nd and Higher Order Linear PDEs 19, 4. References 30.

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